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MBA, PHD
Phoniex
Jul-2007 - Jun-2012
Corportae Manager
ChevronTexaco Corporation
Feb-2009 - Nov-2016
3 multiple choice Algebra II questions. They are over permutations and combinations.
1) Correctly match permutation or combination to each case or formula described.
A = permutation B= combination
_______ 8!/2!(8-2)!
_______ In a race with 10 participants, how many different results of gold, silver,
and bronze winners can there possibly be?
_______ For a league of six volleyball teams, how many different games are possible
without repeat matches? (Assume that “home” or “away” designations make no difference.)
These next two are multiple choice
2) The front row of a classroom is five desks wide. If Mr. Martin has 16 students in the
Class and wants to fill all of the front row seats, how many different ways can he do it?
______524,160 ways _______4,368 ways _______120 ways _______39,916,800 ways
3) For a double-deluxe sundae, a customer gets to choose two different flavors of ice cream
and three different toppings (nuts, whipped cream, caramel sauce, cherries, etc.) If there
are eight ice cream flavors and nine toppings available, how many different possible sundaes
could be made?
_______72 _______2,352 _______28,224 _______46,656
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